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Fetching primary parquet sources and computing exhibits.
Fetching primary parquet sources and computing exhibits.
A composite attractiveness score for location decisions (FDI, manufacturing footprint, service hubs), built from six dimensions: macro stability, market size and growth, infrastructure, human-capital and capability signals, governance and business environment, and economic complexity. Each dimension is a cross-country percentile within its latest available year (0-100, higher is better), then the dimensions are averaged using equal (1/6 each) weights. In 2024, USA scores 76.8, ranking #12 of 197 scored economies.
The scorecard frames a country the way the World Economic Forum's Global Competitiveness Index (Schwab et al., WEF 2019) and the IFC / World Bank Doing Businessseries (IFC 2020) frame location attractiveness, but uses fully open primary data, discloses every weight, and follows the OECD / JRC Handbook on Constructing Composite Indicators(Nardo, Saisana, Saltelli, Tarantola, Hoffman & Giovannini 2008, OECD/JRC methodology manual) on normalisation, weighting, and missingness: per-indicator min-max-to-percentile normalisation; equal-weighted (or user-supplied) linear aggregation; missingness handled by renormalising weights over observed dimensions; and explicit sensitivity to weight changes via the ?weights=parameter. Economic complexity follows the Atlas of Economic Complexity 2nd edition (Hausmann, Hidalgo, Bustos, Coscia, Simoes & Yildirim 2014, CID/MIT Press). Proprietary composite scores (WEF GCI 4.0, EIU scores, PwC attractiveness indices) are not used. The six dimensions and their indicators are:
NY.GDP.MKTP.CD.TX.VAL.TECH.MF.ZS) and ICT-service exports share of service exports (BX.GSR.CCIS.ZS). These are capability-revealed proxies; the WDI classroom indicators (tertiary enrolment SE.TER.ENRR, expected years of schooling SE.SCH.LIFE) are not in this workbench slice, so they are substituted with export-composition signals that are well correlated with human capital in the capability- based growth literature (Hausmann, Hwang & Rodrik 2007).Each indicator is converted to a cross-country percentile (0-100) within its latest year, inverted where lower is better, then averaged inside a dimension. Dimension-level percentiles are finally averaged with the six weights. Default weights are equal (1/6 each); pass?weights=w_macro,w_market,w_infra,w_human,w_gov,w_eci as six non-negative numbers to override (they are renormalised to sum to 1). Countries with fewer than three dimensions observed are dropped from the ranking.
The radar maps each country's percentile on each dimension from 0 at the centre to 100 at the edge. The closer a polygon hugs the outer ring, the more attractive that country on a given axis. Peers are auto-selected from the same World Bank income group as the chosen country, picking the economies whose composite scores sit just above and just below the target so the comparison stays on its scale.
Each row shows a country's dimension percentiles (0-100) and the weighted composite. Missing cells mean that dimension is not observed for that country in the latest year; the composite is computed over observed dimensions only, with weights renormalised. Countries with fewer than three observed dimensions are excluded from the ranking.
| # | Country | Macro | Market | Infra | Human | Gov | ECI | Composite |
|---|---|---|---|---|---|---|---|---|
| 1 | CHE Switzerland | 81 | 74 | 81 | 82 | 99 | 99 | 86.0 |
| 2 | CYM Cayman Isds | n/a | n/a | n/a | 100 | 84 | 65 | 82.7 |
| 3 | HKG China, Hong Kong SAR | 77 | 48 |
The composite score over the last ten years for USA. Market-size and complexity dimensions are recomputed year by year against that year's own cross-section percentile; the single-vintage dimensions (LPI 2022, WGI 2023) are carried forward as constants because those source releases are slow-moving relative to the annual window.
The bar below reads USA's percentile (0-100) in each of the six dimensions. Bars in green sit in the top third (≥ 66), blue in the middle third (33-66), and red in the bottom third (< 33). Read as a CEO brief: where can the country credibly compete, and where is the investment thesis fragile.
A world view of the composite score helps spot regional clusters and anti-clusters that country-by-country ranking misses. The choropleth below shades every scored economy by its2024 composite percentile (darker = higher). The orange highlight marks USA. Geographic clustering is diagnostic of which peers a sourcing or footprint decision realistically faces: the OECD-JRC Handbook (Nardo et al. 2008) flags spatial-correlation checks as a standard robustness test for composite indicators.
Figures 1-5 read the latest cross-section. The long-run FDI-screening question, though, is whether a country is rising or fading relative to its peers. To answer that, we isolate the two dimensions that actually vary annually in this workbench's data, market size (WDI GDP current USD) and economic complexity (ECI on CEPII BACI), and plot an equal-weighted dynamic composite on those two for each of the top-20 economies from the 2024 full composite. Slow-moving single-vintage dimensions (WGI, LPI, human capital) are excluded so that flat-vintage values do not wash out real dynamics. The target country (USA) is highlighted.
Figure 2 reads a snapshot; Figure 6 plots the path. The rank-change leaderboard below combines the two: for each of the top-20 economies from the 2024 full composite, we take the dynamic-composite percentile five years ago (nearest year in the trajectory window, equal-weight market size and ECI) and compare to 2024. Positive bars are economies climbing on both capability and relative market size; negative bars are economies fading against the cross-section. Tracking shifts matters more than levels for FDI screening (Ramondo, Rodriguez-Clare & Saborio-Rodriguez 2016, AER 106: 3159-3184): a rising mid-ranked economy often offers a better medium-horizon cost trajectory than a stagnating top-quartile incumbent.
The composite in Figures 1-7 collapses six dimensions into a single score; strategy offices often need to read the underlying trade-offs directly. Two scatterplots do that: (a) market scale against economic complexity, the Hausmann-Hidalgo (2011) question of whether a country is big AND capable; and (b) market scale against governance , the Kaufmann-Kraay-Mastruzzi (2010) question of whether a country is big AND well-run. Medians partition each plane into four quadrants; the top-right is 'big and good', top-left is 'big but weak', bottom-right is 'small but capable', bottom-left is 'small and weak'. The target country (USA) is flagged in orange on both planes.
The OECD/JRC Handbook on Constructing Composite Indicators (Nardo, Saisana, Saltelli, Tarantola, Hoffman & Giovannini 2008, Section 6) flags pairwise correlation between sub-indices as a mandatory step before equal-weighted aggregation: a composite that averages six dimensions which are, in fact, ninety-five per cent collinear is mostly counting one signal six times. The bars below report the Pearson correlation of every pair of dimension percentiles across the 197 scored economies in 2024, ordered from strongest to weakest. High pairs (governance × market, complexity × human capital) tell a strategy desk that swapping weights between those two dimensions barely moves the composite; low pairs (macro × complexity) are genuinely orthogonal signals. Saltelli, Annoni, Azzini, Campolongo, Ratto & Tarantola (2010, Computer Physics Communications 181(2): 259-270) on global sensitivity analysis is the classical companion reading.
?weights=w_macro,w_market,w_infra,w_human,w_gov,w_eci to change the composite (e.g. ?weights=0,2,1,1,2,0 for a market-plus-governance thesis). Weights are renormalised. No proprietary weights or opaque expert surveys enter here.| 94 |
| 98 |
| 88 |
| 81 |
| 81.1 |
| 4 | SGP Singapore | 35 | 83 | 96 | 77 | 97 | 98 | 80.9 |
| 5 | KOR Rep. of Korea | 76 | 53 | 89 | 80 | 86 | 99 | 80.4 |
| 6 | IRL Ireland | 48 | 85 | 65 | 96 | 94 | 92 | 80.1 |
| 7 | DNK Denmark | 67 | 59 | 97 | 62 | 100 | 88 | 78.9 |
| 8 | NOR Norway | 78 | 55 | 85 | 73 | 97 | 85 | 78.8 |
| 9 | NLD Netherlands | 51 | 75 | 86 | 74 | 95 | 90 | 78.5 |
| 10 | DEU Germany | 52 | 63 | 86 | 73 | 91 | 98 | 77.3 |
| 11 | SWE Sweden | 70 | 53 | 67 | 80 | 96 | 96 | 76.9 |
| 12 | USA USA | 47 | 83 | 78 | 71 | 84 | 97 | 76.8 |
| 13 | FIN Finland | 56 | 45 | 88 | 73 | 98 | 96 | 76.1 |
| 14 | ISR Israel | 51 | 76 | 70 | 96 | 66 | 94 | 75.4 |
| 15 | LUX Luxembourg | 69 | 63 | 90 | 35 | 98 | 93 | 74.7 |
| 16 | CAN Canada | 44 | 75 | 74 | 71 | 93 | 87 | 74.0 |
| 17 | BEL Belgium | 33 | 67 | 85 | 78 | 89 | 91 | 73.9 |
| 18 | EST Estonia | 48 | 58 | 80 | 83 | 90 | 84 | 73.9 |
| 19 | JPN Japan | 56 | 50 | 82 | 58 | 92 | 100 | 73.0 |
| 20 | GBR United Kingdom | 25 | 75 | 73 | 76 | 90 | 94 | 72.2 |
| 21 | CHN China | 65 | 77 | 75 | 85 | 40 | 84 | 71.1 |
| 22 | NZL New Zealand | 67 | 54 | 79 | 55 | 99 | 70 | 70.6 |
| 23 | CZE Czechia | 48 | 73 | 34 | 83 | 88 | 97 | 70.2 |
| 24 | AUT Austria | 36 | 58 | 65 | 75 | 91 | 95 | 70.1 |
| 25 | ISL Iceland | 44 | 53 | 84 | 74 | 94 | 72 | 70.1 |
| 26 | FRA France | 37 | 60 | 78 | 69 | 86 | 91 | 70.0 |
| 27 | POL Poland | 44 | 87 | 58 | 73 | 69 | 86 | 69.5 |
| 28 | MYS Malaysia | 50 | 50 | 81 | 78 | 64 | 89 | 68.9 |
| 29 | SMR San Marino | 38 | n/a | n/a | n/a | 89 | 79 | 68.7 |
| 30 | SVK Slovakia | 49 | 66 | 67 | 69 | 67 | 93 | 68.6 |
?weights=parameter; green pairs (r < 0.4) are the orthogonal dimensions where the composite genuinely averages independent information.